SOLUTION: Especially for the type problem listed below I get messed up on the part where I have to compensate for the distributive law, pretty much getting the common factor that gets thrown
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Question 1001575: Especially for the type problem listed below I get messed up on the part where I have to compensate for the distributive law, pretty much getting the common factor that gets thrown back in is difficult for me. Is there any way to easily know what should go where. It's hard for me to see exactly how it should be plugged back. Are there any tips/tricks for this to see it?
Here it the problem:
f(x) = (5/3)x^(2/3) + (10/3)x^(-1/3)
the answer is:
(5/3)x^(1/3) [x + 2] = 0
Please be detailed I really need to understand how this works. I can do other distribute problems well, but ones like these are harder for me.
Thank you
You can put this solution on YOUR website!
Especially for the type problem listed below I get messed up on the part where I have to compensate for the distributive law, pretty much getting the common factor that gets thrown back in is difficult for me. Is there any way to easily know what should go where. It's hard for me to see exactly how it should be plugged back. Are there any tips/tricks for this to see it?
Here it the problem:
f(x) = (5/3)x^(2/3) + (10/3)x^(-1/3)
the answer is:
(5/3)x^(1/3) [x + 2] = 0
Please be detailed I really need to understand how this works. I can do other distribute problems well, but ones like these are harder for me.
Thank you
If you look at the expression, you can see that is common to each polynomial, and so is:
Therefore, the GCF of the expression is:
We now divide the 1st polynomial by the GCF: = = , or x
We now divide the 2nd polynomial by the GCF: = = = 2 * 1, or + 2
We now have:
Your answer is incorrect!! The first factor has as its exponent i/o